\(5555=5\times1000+5\times100+5\times10+5\times1\).
Why this is true (very simple steps):
Step 1: Write the place values.
Thousands place = \(1000\)
Hundreds place = \(100\)
Tens place = \(10\)
Ones place = \(1\)
Step 2: The number is 5555, so each place has the digit 5.
Thousands part = \(5 \times 1000\)
Hundreds part = \(5 \times 100\)
Tens part = \(5 \times 10\)
Ones part = \(5 \times 1\)
Step 3: Find each value.
\(5 \times 1000 = 5000\)
\(5 \times 100 = 500\)
\(5 \times 10 = 50\)
\(5 \times 1 = 5\)
Step 4: Add them in order.
\(5000 + 500 = 5500\)
\(5500 + 50 = 5550\)
\(5550 + 5 = 5555\)
Conclusion: \(5555\) equals \(5\times1000 + 5\times100 + 5\times10 + 5\times1\). So the statement is true.